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Solving Nash Equilibrium for Non-cooperative Game Based on the Particle Swarm Optimization Integrating Multiply Strategies

机译:基于粒子群优化集成乘法策略的求解非合作比赛的纳什均衡

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In order to solve Nash equilibrium problem of n-person finite non-cooperative game, this paper involved adaptive adjustment of inertia weight, dynamic reverse learning and local mutation search strategy into the basic particle swarm optimization (PSO), and proposed a particle swarm optimization integrating multiply strategies algorithm(IMSPSO). This algorithm introduces the state information of individual particles into the inertial weight strategy, independently adjusts the inertial weight of each particle, and reflects the difference of individual particles' weight requirements. When the algorithm is detected to be in the local optimum, a dynamic reverse learning strategy is introduced to expand the search area and enhance the algorithm's global exploration ability. At the same time, the small-scale mutation search operation of individual local neighborhood is used to guide the local learning and search of particles, so as to enhance the mining ability of particles in local space. The algorithm is used to solve two Nash equilibrium problems of non-cooperative games. The experimental results show that the algorithm can achieve good results and its performance is better than the basic particle swarm optimization algorithm.
机译:为了解决N-Person有限非合作游戏的纳什均衡问题,本文涉及惯性重量,动态反向学习和局部突变搜索策略的自适应调整,进入基本粒子群优化(PSO),并提出了一种粒子群优化集成乘法策略算法(IMSPSO)。该算法将各个颗粒的状态信息引入惯性重量策略中,独立地调节每个颗粒的惯性重量,并反映各个粒子的重量要求的差异。当检测到算法处于本地最佳状态时,引入动态反向学习策略以扩展搜索区域并增强算法的全局探索能力。同时,各个本地邻域的小规模突变搜索操作用于指导局部学习和搜索颗粒,从而提高颗粒在局部空间中的挖掘能力。该算法用于解决非合作游戏的两个纳什均衡问题。实验结果表明,该算法可以实现良好的效果,其性能优于基本粒子群优化算法。

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